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A meshfree boundary-domain integral equation method for free vibration analysis of the functionally graded beams with open edged cracks

机译:无网格边界域积分方程法用于带开边裂纹的功能梯度梁的自由振动分析

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摘要

A dynamic analysis may be required either because a crack is excited by time dependent loads or because a crack under static loading conditions propagates so rapidly that the effects of the inertia forces are important and the inertia effects cannot be neglected. In this paper, free vibration of the functionally graded beams with open edged cracks are analyzed by a meshfree boundary-domain integral equation method. Elastostatic fundamental solutions are used as weight functions to generate the weighted residual statements of the equations of motion. Fundamental solutions are obtained by considering the inhomogeneous and inertia effects. Numerical results compared well with that of the analytical methods. Comprehensive parametric study investigates the effects of the material gradients and directions, crack length and depth ratios, as well as boundary conditions on the free vibration responses on the cracked FG beams, which demonstrate the present method states high efficiency and accuracy. Besides, the developed method can be used to identify the crack size and location of the FG beams.
机译:可能需要进行动态分析,这是因为裂纹是由与时间有关的载荷激发的,或者是因为裂纹在静态载荷条件下传播得如此之快,以至于惯性力的作用很重要,而惯性作用却不可忽略。本文利用无网格边界域积分方程法分析了具有开边裂纹的功能梯度梁的自由振动。弹性静力学基本解用作权重函数,以生成运动方程的加权残差陈述。通过考虑不均匀和惯性效应获得基本解。数值结果与分析方法进行了比较。全面的参数研究研究了材料梯度和方向,裂纹长度和深度比以及边界条件对裂纹FG梁自由振动响应的影响,证明了该方法具有较高的效率和准确性。此外,所开发的方法可用于识别FG梁的裂缝大小和位置。

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